Tag Archives: Seven Against Thebes

It’s Conferencing Time – Taking Risk Theatre on the Road

This isn’t the first time risk theatre has been on the road. Enthusiastic audiences have heard about this new theory of tragedy at the University of Calgary, the Society of Classical Studies AGM, the University of Massachusetts Boston, and the University of Victoria. This last year though, with the publication of the book, my day job (yes, I have a full time day job), and the Risk Theatre Modern Tragedy Competition, I haven’t had a chance to take risk theatre on the road. Now that things are settling down, it’s time to go in itinere, as they say in Latin.

I’ve lined up an October 29 lecture at Okanagan College. A talk on tragedy is perfect for Halloween. Thank you Terry Scarborough for the invitation! And another opportunity popped into my inbox to speak at a conference in Austin, Texas next year. What a dream, a trip to the Lone Star State! The organizers wanted a 800 word abstract, and I’m sure the competition will be tough to get into this prestigious conference. The text of my proposal is included below for your reading pleasure. Will it be good enough? “New theory of tragedy” for the headline–you’d think that would get some attention. Doesn’t everyone want a new theory of tragedy? Fingers crossed!

PS I have a pet peeve. Although Seven against Thebes is probably more correct (prepositions are not capitalized), it just looks wrong. And what is worse, ugly. Any right minded person with a sense of aesthetics–to me at least–would write it Seven Against Thebes.

Until next time, I’m Edwin Wong, and I’m doing Melpomene’s work.

Aeschylus’ Seven Against Thebes, Probability, and a

New Theory of Tragedy

In Euripides’ Bacchae, the worst-case scenario happens to Pentheus if the stranger spreading a seditious cult happens to be a god, and not a hobo. In Shakespeare’s Macbeth, the worst-case scenario happens to Macbeth if his opponent happens to be not born of woman. In Miller’s Death of a Salesman, the worst-case scenario happens to Loman if he discovers that his insurance policy makes him worth more dead than alive. In Sophocles’ Oedipus rex, the worst-case scenario happens to Oedipus if he finds out that he is the regicide. What were the odds of the worst-case scenario happening in each of these cases? Although the odds appear to be a longshot, they are impossible to quantify. In the tragic canon, there is one play—and one play only—where it is possible to quantify and demonstrate the odds of everything that does happen and does not happen. This fascinating play is Aeschylus’ Seven Against Thebes.

In Aeschylus’ Seven, seven attacking captains—one of whom is Polyneices—lay siege to seven-gated Thebes. Seven defending captains—one of whom is Polyneices’ brother Eteocles—defend Thebes’ seven gates. The worst-case scenario takes place if brother confronts brother at the seventh gate: brother will kill brother, kindred blood will be shed, and, in addition to the normal hazards of warfare, miasma results and the Furies will be unleashed. Because the captains are assigned their gates by a random, lottery process (Hermann, 2013), it is possible to precisely quantify the odds of the worst-case scenario. The worst-case scenario odds are 1:49. Conversely, the odds that the worst-case scenario does not happen are 48:49. The worst-case scenario is therefore an unexpected, low-probability outcome with odds 48 to 49 against. Most of the time, Polyneices will not encounter Eteocles at the seventh gate. Because the peculiar structure in Seven (seven attackers, seven defenders, and seven gates) allows us to work out all the permutations and combinations of the captains at the gates, we can determine the odds of the worst-case scenario. And, because we can determine the extent to which Aeschylus paradoxically brings about the fated event seemingly against all odds, we can quantitatively verify what we had suspected from watching Bacchae, Macbeth, Death of a Salesman, Oedipus rex, and other tragedies, and that is that unexpected and unanticipated low-probability events happen with alarming frequency in tragedy. What is more, these low-probability events carry the highest consequences. Heroes’ best-laid plans are often dashed because of such events and all is lost.

The observation that low-probability events (low-probability from the point of view of the characters who do not see them coming) can have high-consequences leads to an interesting conjecture: what if tragedy is a theatre of risk, a stage where risk is the dramatic fulcrum of the action? In other words, the mystique of tragedy is not so much wrapped around motivations and nobility and flaws but around a hero who, by taking on too much risk, triggers exceedingly low-probability, high-consequence events?

My paper will close by exploring, as a point of further thought, how tragedy can be thought of as “risk theatre” and how risk theatre can be the basis of a bold new 21stcentury theory of tragedy, one which resonates with modern preoccupations with chance, uncertainty, and probability. Risk theater asks, “What if something happens that we did not think would happen?” and understands that tragedy dramatizes the limitations of intention against the vastness of the possible. Tragedy, in this view, is an exercise in risk management: by dramatizing risk, audiences emerge from the theatre with a higher sensibility of unintended consequences. By understanding this, ancient tragedy can powerfully speak to modern audiences who see scientists, engineers, and policy-makers gamble with the future of the world: it might happen the way they think it will happen, but, then again, more can happen than what their models project. With our technological, financial, and military wherewithal, we have a moral imperative to better understand risk, and the best way to examine risk is through tragedy.

Bibliography

Hermann, Fritz-Gregor. “Eteocles’s Decision in Aeschylus’ Seven against Thebes.” In Tragedy and Archaic Greek Thought, edited by Douglas Cairns, 39-80. Swansea: Classical Press of Wales, 2013.

Low-Probability, High-Consequence Events in Greek Tragedy: Aeschylus’ Seven Against Thebes

Thanks to Professor LB and the Department of Greek and Roman Studies for setting up this seminar. And thanks to all the students and faculty who came out on a cold and snowy Friday afternoon. Great turnout (we packed the conference room) and very receptive audience for this homecoming lecture. Judging from the discussion period that followed the presentation, there’s a sharp band of students at UVic! My old roommate TS from the happy days of UVic undergrad (who’s know Professor TS of English Literature) received a research grant to fly out to hear the talk, so that was extra fun! The core of this presentation was delivered at the APA earlier this year. This version has been revised to take into account the feedback from APA which was: hammer home the point that the gate assignations are random. The preconceived (and likely mistaken) notion that Eteocles decides the assignations remains very strong with readers of the play. If the assignations are random (as I argue), the play is actually quite fun, dramatic, and full of suspense. If the assignations are decided and preordained (as others argue), the play is quite static. Which would you rather have? BTW the image on the poster is from the Exekias Vase and it depicts Achilles and Ajax playing dice. Probably a high-stakes game as they have their spears handy just in case!

Exekias Vase

DEPARTMENT OF GREEK AND ROMAN STUDIES SEMINAR

FRIDAY, FEBRUARY 23 2:30 PM CLEARIHUE B415

 

Low-Probability, High-Consequence Events in Greek Tragedy: Aeschylus’ Seven Against Thebes

 

I present to you a question: does it seem that tragedy in general—not just Greek tragedy—goes out of its way to dramatize low-probability, high-consequence outcomes? Low-probability refers to events are that are unlikely, events that are 1000:1 against, events such as Birnam Wood coming to Dunsinane Hill. In Shakespeare’s play, the witches tell Macbeth that nothing can harm him until Birnam Wood removes to Dunsinane Hill. It’s highly unlikely that the trees will take up their roots and hike up the hill. But when the troops camouflage themselves under Birnam Wood, the high-consequence event unfolds. Macbeth is caught flat-footed. All is lost.

 

We see something similar in Sophocles’ Oedipus rex. The messenger comes out of left field to tell Oedipus that he’s inherited the Corinthian throne, and, oh, by the way, your parents aren’t who you think they are. How do I know that?—well, I saved you when you were a babe and your real parents had exposed you. Who are my real parents?—well, you have to ask the shepherd. What are the odds of a messenger, and not any messenger, but this messenger coming to Thebes at this exact moment? It’s as likely as Birnam Wood coming to Dunsinane Hill. But it happens, and the outcome has high consequences, as Oedipus goes from being a king to an outcast.

 

This presentation is on how tragedy dramatizes low-probability, high-consequence events. But there’s one problem: how do we know that an event in tragedy is unlikely? Something has to happen, and anything that happens is, in a way, unique. How do we quantify the odds of what takes place against what did not take place?

 

Aeschylus’ Seven Against Thebes is the one unique play where it’s possible to quantify the odds of what didn’t happen. In Seven, seven attacking captains lay siege to seven-gated Thebes. One brother, Polyneices, marshals the attack. Inside Thebes, the other brother, Eteocles, coordinates the defence. The worst-case scenario occurs if the brothers meet at the seventh gate. They would shed kindred blood and miasma would result. If they go to different gates, the worst-case scenario is averted. Or, if they find themselves at a gate prior to the seventh gate, Eteocles could substitute another captain in his place. But the worst-case scenario occurs if they’re both at the final gate, as substitutions are no longer possible.

 

With seven gates, seven attackers, and seven defenders, what are the odds of the worst-case scenario? Let’s look at this this way. What are the odds of rolling a six on a six-sided die? There’re six equally probable outcomes, so the answer is 1:6. Now what are the odds of rolling two sixes? The outcome of two independent rolls is the product of their individual probabilities. 1:6*1:6=1:36. Now, if there are seven gates, and the assignations are random, there’s a 1:7 chance that Eteocles goes to the seventh gate. The odds of Polyneices going there are the same, 1:7. So we multiply the odds together and find that, the odds of the worst-case scenario is 1:49. Now, what are the odds of the worst-case scenario not happening? The answer is 48 out of 49 times. See how Aeschylus doesn’t dramatize the likely scenario, but rather the worst-case scenario which is 48:1 against. Thanks to Seven, we can quantify how tragedy goes out of its way to deliberately dramatize low-probability, high-consequence events.

 

But—how do we know that the process of assigning gates to the attackers is random? Easy. The scout tells us:

 

As I was leaving

they were casting lots (klhroumevnou~), each to divine by fortune

against which of our gates he would lead his battalions (77-9, trans. Hecht & Bacon)

 

Since the attackers draw lots, it stands that Polyneices’ chance of going to the seventh gate is 1:7. How do we know that the process of assigning gates to the defenders is random? That’s harder. It’s not explicit. Eteocles tells us at the conclusion of the first episode that:

 

I will go and assign six men, myself the seventh,

all fully armed oarsmen,

against the champions at the seven exit-points of the city. (357-60)

 

Now, when he says that he “will assign six men, myself the seventh” he doesn’t necessarily mean he’s stationing himself at the seventh gate. So why say this odd phrase?—“assign six men, myself the seventh.” I like Roisman’s explanation: “it is an image of bad luck, since the number 6 + 1 [in dice games] was considered an unlucky throw.”[1] I want to seize and expand this point. There’s something ludic about this play; it exudes a sort of gambling hall or lottery atmosphere. We’ve already talked about how the attackers draw lots and the unlucky 6 + 1 gambling reference. Let’s add to this. For instance, Eteocles remarks as he dispatches Melanippus to face Tydeus that: “The chances of battle are as dice (kuvboi~) in the hands of Ares (511).” What other gaming references are there? Well, when Eteocles interprets the matchup between Hippomedon and Hyperbius, he says: “Hermes, by divine reason, has matched this pair (624).” Hermes, as Hecht and Bacon note, is invoked in his capacity as the god of luck and fortunate coincidence. Finally, the scout tells us after the brothers die that “they have shared out by lot (dievlacon) their full inheritance (1039).” The lottery image, along with the ship of state image, are the two dominant metaphors of this play. Because of the lottery imagery, I’m convinced that a random process must be involved in how Eteocles assigns the defenders. After all, why would he say that “Hermes, by divine reason, has matched this pair” unless they were brought together under Hermes’ tutelage as the god of lots? And why would the scout say that the brothers “have shared out by lot their full inheritance” unless a lottery process was involved in the assignations?

 

I want to share with you that Seven was the first Greek tragedy I read. When I first read it, I thought for sure that Eteocles decides the assignations on the spot, during the shield scene itself. The scout would report and he would say: “Oh, I just have the right guy to neutralize him.” In hindsight, that’s a very modern reading as that’s how a general would decide today. But how would this fit in with the lottery images? It doesn’t. Later I read Zeitlin’s Under the Sign of the Shield where she points out that Eteocles clearly says he’s going to decide the assignations before he meets the scout.[2] But then I thought: “Eteocles decides?—then what’s the point of all the lottery and gambling images?” Then I heard Weckler and Wilamowitz’ argument that some assignations are done before, and some during. While this solves the problem of the tenses, as during the shield scene sometimes Eteocles says “I shall station,” and at other times “He has been chosen,” it seems unnecessarily complicated. Because of the lottery references, I was ready to say that Eteocles decides by lot before he meets the scout. But when I recently read Herrmann’s conjecture, I was immediately convinced: he conjectures that Eteocles decides by lot during the shield scene itself.[3] Herrmann’s conjecture is brilliant. When Eteocles says that he’s going to assign the men before the scout comes, he’s putting their names in the helmet. As for the tenses, as he picks up the lot he can be saying “I will appoint” or “He has been already appointed.” Furthermore, Herrmann’s conjecture gives Eteocles something dramatic to do during the shield scene and, what is more, it means that, the defender assignations, like the attacker assignations, are random. Because all the assignations are random, all the possible matchups at each of the gates exist only as a probability until the moment when the lots are drawn. Because all the outcomes exist as probabilities, we can quantify the exact odds of what takes place against what did take place to verify how tragedy engages audiences with low-probability, high-consequence scenarios.

 

Could Aeschylus and his audience have worked out that the worst-case scenario is averted 48 out of 49 times? No. Sambursky, a historian of science, finds that the lack of both algebraic notation and systematic experimentation held the Greeks back from discovering the laws of probability.[4] The laws of probability would not develop until Cardano starts counting up the number of throws possible with dice two millennia later. But we know that the Greeks were able to understand the concept, if not the math of combinatorial analyses. Xenocrates, for example, mistakenly calculates that, by mixing together the letters of the alphabet, 1,002,000 unique syllables are possible.[5] Despite not being able to compute the exact odds, Aeschylus and his audience would have recognized that the odds of the brothers meeting at the highest gate was an exceedingly low-probability affair.

 

Besides the objective remoteness of the worst-case scenario, what subjective cues give Eteocles hope things will go his way? First, there’s the enemy’s disarray. Their morale is so low that they’re already dedicating memorial tokens to send back home. One of their captains says outright that he’s going to die. They also attack before their seer gives the signal. And there’s infighting between their captains. Contrast this with the improving morale of the chorus of Theban women, who function as a barometer of morale within the city: they start off in panic, but by the first stasimon, Eteocles wins them over. Many indications give Eteocles subjective hope.

 

The surest indication that things will go his way comes in the shield scene. In the shield scene, the scout describes, gate by gate, the attacking captain’s appearance, demeanor, and shield device. Eteocles, in turn, draws the lot to determine the defender and interprets the tale of the tape. Since chance is a reflection of god’s will, you can tell from the random matchups which side heaven favours. In the game of knucklebones, for example, rolling the Aphrodite throw (1, 3, 4, and 6) was considered a propitious sign from the goddess. So, to make up an example, if the bad guy carries a brutal monster on his shield, and your guy happens to be carrying a shield depicting a peasant farmer, that’s heaven telling you: “Your guy’s going to die.” So, how do the matchups work out? Well, in aggregate, the matchups overwhelmingly favour Eteocles. For example, the attacker at the fourth gate sports a Typhon device and he happens to be matched up against the defender bearing the Zeus shield: in myth Zeus had tamed Typhon. Or, as it happens, the attacker at the first gate who shouts out impieties is matched up with a defender who just happens to be “a noble man who honours the throne of Reverence (503).” So, gate by gate, as Eteocles sees the matchups unfolding, he grows more confident.

 

Objectively, the worst-case case scenario is buried deep in the odds. Subjectively, everything’s going his way. He’s unified the city. The matchups look better and better. But what’s happening? The odds of the worst-case scenario go up gate by gate each time the brothers’ lots don’t come up. At the first gate, the worst-case odds are 1:49. At the second gate, they go up to 1:36. By the sixth gate, they’ve escalated to 1:4. See what’s happening? Paradoxically, as he becomes more confident, he’s actually in greater danger, till the point when he’s most confident, at that point he’s in the greatest danger. Even as the situation becomes subjectively better, objectively things are becoming much worse. At the sixth gate, with his cheeks flush with the glow of wine and his hair all but adorned in ivy, as he dispatches Lasthenes to confront Amphiaraus, he seals his own doom in a stunning twist of fate. When the scout announces Polyneices stands at the seventh gate, the low-probability, high-consequence event comes to pass. The event was objectively low-probability because the odds that it happens is 48:1 against. The event was subjectively low-probability because everything was going his way. Tragedy is an engine that makes even foredoomed outcomes exciting by discounting the odds of the inevitable taking place.

 

I think these low-probability, high-consequence events are commonplace throughout tragedy. Take Sophocles’ Oedipus rex. Like Eteocles, Oedipus has played his hand well. Everything’s going his way. “Don’t worry,” says the Corinthian messenger, “you’re really not from Corinth. You’re going to be king of two cities.” At the point of maximum confidence, the low-probability, high-consequence event happens and Oedipus loses all. Or take Shakespeare’s Macbeth. Like Eteocles, Macbeth has played his hand well. “Nothing can harm you,” say the witches. At the point of maximum confidence, the low-probability, high-consequence event unfolds: Birnam Wood. Can you see a general trend?—at the point of maximum confidence, an unexpected, low-probability event unfolds with high consequences.

 

This way of looking at tragedy I call risk theatre. To me, tragedy’s function is to warn us that at our point of maximum confidence, we are, paradoxically, in the gravest danger. In this way, tragedy speaks to our confident age, an age of both great risk and great reward. While I was writing this, an article appeared in Wired magazine on November 16 on gene editing.[6] In the US, the entomologist Akbari is working on a gene drive, a way to supercharge evolution by forcing a genetic modification to spread through an entire population. With the gene drive, he can take flight away from mosquitoes and vanquish malaria—promising, of course, minimal disruption to ecosystems. And on November 17, USA Today reported that in Italy, Doctor Canavero was getting ready to do the world’s first head transplant on a human being.[7] What could go wrong?—they had already done the procedure on a dog. Akbari and Canavero are confident, and have the best-laid plans. But so did Oedipus, Eteocles, and Macbeth. In today’s technological age of manufactured risk, tragedy ought to and should be seen as a theatre of risk, as we moderns have a moral obligation to come to terms with the low-probability, high-consequence ramifications of our actions. And what better place to explore these than through drama? We emerge from risk theatre with eyes wide open. And I think, if you look at tragedy as a theatre of risk, it will guide you well because you’ll be better apprised that the things that hurt you come where you least expect. I’ll finish by saying that I’ve written a book on risk theatre and that I’m in high-level talks with theatres to produce new tragedies based on this exciting concept. Thank you for listening, and I welcome your feedback on risk theatre, the theatre that guarantees low-probability outcomes, every time.

 

Edwin Wong

edwinclwong@gmail.com

[1] Roisman, Hanna M. “The Messenger and Eteocles in the Seven against Thebes,” in L’antiquité classique, vol. 59, 1990, 22.

[2] Zeitlin, Froma I., Under the Sign of the Shield, 45.

[3] Herrmann, Fritz-Gregor, “Eteocles’ Decision in Aeschylus’ Seven against Thebes, in Tragedy and Archaic Greek Thought, ed. Douglas Cairns, Swansea: Classical Press of Wales, 2013, 58ff.

[4] Sambursky, “On the Possible and the Probable in Ancient Greece,” Osiris 12 (1956) 35-48.

[5] Plutarch, Quaestiones convivales 733a.

[6] Molteni, Megan, “This Gene-Editing Tech Might be too Dangerous to Unleash,” Wired, November 16, 2017.

[7] Hjelmgaard, Kim, “Italian Doctor Says World’s First Human Head Transplant ‘Imminent’,” USA Today, November 17, 2017.

Low-Probability, High-Consequence Events in Greek Tragedy: A Look at Aeschylus’ Seven Against Thebes

2018 Society for Classical Studies Annual Meeting (Boston)

Session 9: Agency in Drama (Presided by Helene Foley)

 

Low-Probability, High-Consequence Events in Greek Tragedy: A Look at Aeschylus’ Seven Against Thebes

 

I present to you a question: does it seem that tragedy in general—not just Greek tragedy—goes out of its way to dramatize low-probability, high-consequence outcomes? Low-probability refers to events are that are unlikely, events that are 1000:1 against, events such as Birnam Wood coming to Dunsinane Hill. In Shakespeare’s play, the witches tell Macbeth that nothing can harm him until Birnam Wood removes to Dunsinane Hill. It’s highly unlikely that the trees will take up their roots and hike up the hill. But when the troops camouflage themselves under Birnam Wood, the high-consequence event unfolds. Macbeth is caught flat-footed. All is lost.

 

We see something similar in Sophocles’ Oedipus rex. The messenger comes out of left field to tell Oedipus that he’s inherited the Corinthian throne, and, oh, by the way, your parents aren’t who you think they are. How do I know that?—well, I saved you when you were a babe and your real parents had exposed you. Who are my real parents?—well, you have to ask the shepherd. What are the odds of a messenger, and not any messenger, but this messenger coming to Thebes at this exact moment? It’s as likely as Birnam Wood coming to Dunsinane Hill. But it happens, and the outcome has high consequences, as Oedipus goes from being a king to an outcast.

 

This presentation is on how tragedy dramatizes the risk of low-probability, high-consequence events. But there’s one problem: how do we know that an event in tragedy is unlikely? I mean, something has to happen, and anything that happens is, in a way, unique. How do we quantify the odds of what takes place against what did not take place? We need a play where we can see this.

 

In Aeschylus’ Seven Against Thebes it’s possible to quantify the odds of what didn’t happen. In Seven, seven attacking captains lay siege to seven-gated Thebes. One brother, Polyneices, marshals the attack. Inside Thebes, the other brother, Eteocles, coordinates the defence. The worst-case scenario occurs if the brothers meet at the seventh gate. They would shed kindred blood and miasma would result. If they go to different gates, the worst-case scenario is averted. Or, if they find themselves at a gate prior to the seventh gate, Eteocles could substitute another captain in his place. But the worst-case scenario occurs if they’re both at the final gate, as substitutions are no longer possible.

 

With seven gates, seven attackers, and seven defenders, what are the odds of the worst-case scenario? Let’s look at this this way. What are the odds of rolling a six on a six-sided die? There’re six equally probable outcomes, so the answer is 1:6. Now what are the odds of rolling two sixes? The outcome of two independent rolls is the product of their individual probabilities. 1:6*1:6=1:36. Now, if there are seven gates, and the assignations are random, there’s a 1:7 chance that Eteocles goes to the seventh gate. The odds of Polyneices going there are the same, 1:7. So we multiply the odds together and find that, the odds of the worst-case scenario is 1:49. Now, what are the odds of the worst-case scenario not happening? The answer is 48 out of 49 times. See how Aeschylus doesn’t dramatize the likely scenario, but rather the worst-case scenario which is 48:1 against. Thanks to Seven, we can quantify how tragedy goes out of its way to deliberately dramatize low-probability, high-consequence events.

 

But—how do we know that the process of assigning gates to the attackers is random? Easy. The scout tells us:

 

As I was leaving

they were casting lots (klhroumevnou~), each to divine by fortune

against which of our gates he would lead his battalions (77-9, trans. Hecht & Bacon)

 

Since the attackers draw lots, it stands that Polyneices’ chance of going to the seventh gate is 1:7. How do we know that the process of assigning gates to the defenders is random? That’s harder. It’s not explicit. Eteocles tells us at the conclusion of the first episode that:

 

I will go and assign six men, myself the seventh,

all fully armed oarsmen,

against the champions at the seven exit-points of the city. (357-60)

 

Now, when he says that he “will assign six men, myself the seventh” he doesn’t necessarily mean he’s stationing himself at the seventh gate. So why say this odd phrase?—“assign six men, myself the seventh.” I like Roisman’s explanation: “it is an image of bad luck, since the number 6 + 1 [in dice games] was considered an unlucky throw.”[1] I want to seize and expand this point. There’s something ludic about this play; it exudes a sort of gambling hall or lottery atmosphere. We’ve already talked about how the attackers draw lots and the unlucky 6 + 1 gambling reference. Let’s add to this. For instance, Eteocles remarks as he dispatches Melanippus to face Tydeus that: “The chances of battle are as dice (kuvboi~) in the hands of Ares (511).” What other gaming references are there? Well, when Eteocles interprets the matchup between Hippomedon and Hyperbius, he says: “Hermes, by divine reason, has matched this pair (624).” Hermes, as Hecht and Bacon note, is invoked in his capacity as the god of luck and fortunate coincidence. Finally, the scout tells us after the brothers die that “they have shared out by lot (dievlacon) their full inheritance (1039).” The lottery image, along with the ship of state image, are the two dominant metaphors of this play. Because of all these lottery images, I’m convinced that a random process must be involved in how Eteocles assigns the defenders. After all, why would he say that “Hermes, by divine reason, has matched this pair” unless they were brought together under Hermes’ tutelage as the god of lots? And why would the scout say that the brothers “have shared out by lot their full inheritance” unless a lottery process was involved in the assignations?

 

I want to share with you that Seven was the first Greek tragedy I read. When I first read it, I thought for sure that Eteocles decides the assignations on the spot, during the shield scene itself. The scout would report and he would say: “Oh, I just have the right guy to neutralize him.” In hindsight, that’s a very modern reading as that’s probably how a general would decide today. But how would this fit in with the lottery images? It doesn’t. Later I read Zeitlin’s Under the Sign of the Shield where she points out that Eteocles clearly says he’s going to decide the assignations before he meets the scout.[2] But then I thought: “Eteocles decides?—then what’s the point of all the lottery and gambling images?” Then I heard Weckler and Wilamowitz’ argument that some assignations are done before, and some during. While this solves the problem of the tenses, as during the shield scene sometimes Eteocles says “I shall station,” and at other times “He has been chosen,” it seems unnecessarily complicated. Because of the lottery references, I was ready to say that Eteocles decides by lot before he meets the scout. But when I recently read Herrmann’s conjecture, I was immediately convinced: he conjectures that Eteocles decides by lot during the shield scene itself.[3] Herrmann’s conjecture is brilliant. When Eteocles says that he’s going to assign the men before the scout comes, he’s putting their names in the helmet. As for the tenses, as he picks up the lot he can be saying “I will appoint” or “He has been already appointed.” Furthermore, Herrmann’s conjecture gives Eteocles something dramatic to do during the shield scene and, what is more, it means that, the defender assignations, like the attacker assignations, are random.

 

Could Aeschylus and his audience have worked out that the worst-case scenario is averted 48 out of 49 times? No. Sambursky, a historian of science, finds that the lack of both algebraic notation and systematic experimentation held the Greeks back from discovering the laws of probability.[4] The laws of probability would not develop until Cardano starts counting up the number of throws possible with dice two millennia later. But we know that the Greeks were able to understand the concept, if not the math of combinatorial analyses. Xenocrates, for example, mistakenly calculates that, by mixing together the letters of the alphabet, 1,002,000 unique syllables are possible.[5] Despite not being able to compute the exact odds, Aeschylus and his audience would have recognized that the odds of the brothers meeting at the highest gate was an exceedingly low-probability affair.

 

Besides the objective remoteness of the worst-case scenario, what subjective cues give Eteocles hope things will go his way? First, there’s the enemy’s disarray. Their morale is so low that they’re already dedicating memorial tokens to send back home. One of their captains says outright that he’s going to die. They also attack before their seer gives the signal. And there’s infighting between their captains. Contrast this with the improving morale of the chorus of Theban women, who function as a barometer of morale within the city: they start off in panic, but by the first stasimon, Eteocles wins them over. Many indications give Eteocles subjective hope.

 

The surest indication that things will go his way comes in the shield scene. In the shield scene, the scout describes, gate by gate, the attacking captain’s appearance, demeanor, and shield device. Eteocles, in turn, draws the lot to determine the defender and interprets the tale of the tape. Since chance is a reflection of god’s will, you can tell from the random matchups which side heaven favours. In the game of knucklebones, for example, rolling the Aphrodite throw (1, 3, 4, and 6) was considered a propitious sign from the goddess. So, to make up an example, if the bad guy carries a brutal monster on his shield, and your guy happens to be carrying a shield depicting a peasant farmer, that’s heaven telling you: “Your guy’s going to die.” So, how do the matchups work out? Well, in aggregate, the matchups overwhelmingly favour Eteocles. For example, the attacker at the fourth gate sports a Typhon device and he happens to be matched up against the defender bearing the Zeus shield: in myth Zeus had tamed Typhon. Or, as it happens, the attacker at the first gate who shouts out impieties is matched up with a defender who just happens to be “a noble man who honours the throne of Reverence (503).” So, gate by gate, as Eteocles sees the matchups unfolding, he grows more confident.

 

Objectively, the worst-case case scenario is buried deep in the odds. Subjectively, everything’s going his way. He’s unified the city. The matchups look better and better. But what’s happening? The odds of the worst-case scenario go up gate by gate each time the brothers’ lots don’t come up. At the first gate, the worst-case odds are 1:49. At the second gate, they go up to 1:36. By the sixth gate, they’ve escalated to 1:4. See what’s happening? Paradoxically, as he becomes more confident, he’s actually in greater danger, till the point when he’s most confident, at that point he’s in the greatest danger. That’s the genius of Seven: even as the situation becomes subjectively better, objectively things are becoming much worse. At the sixth gate, with his cheeks flush with the glow of wine and his hair all but adorned in ivy, as he dispatches Lasthenes to confront Amphiaraus, he seals his own doom in a stunning twist of fate. When the scout announces Polyneices stands at the seventh gate, the low-probability, high-consequence event comes to pass. The event was objectively low-probability because the odds that it happens is 48:1 against. The event was subjectively low-probability because everything was going his way. By combining subjective and objective probabilities, Aeschylus spring loads the low-probability event so that when it takes place, we feel its impact.

 

I think these low-probability, high-consequence events are commonplace all over tragedy. Take Sophocles’ Oedipus rex. Like Eteocles, Oedipus has played his hand well. Everything’s going his way. “Don’t worry,” says the Corinthian messenger, “you’re really not from Corinth. You’re going to be king of two cities.” At the point of maximum confidence, the low-probability, high-consequence event happens and Oedipus loses all. Or take Shakespeare’s Macbeth. Like Eteocles, Macbeth has played his hand well. “Nothing can harm you,” say the witches. At the point of maximum confidence, the low-probability, high-consequence event unfolds: Birnam Wood. Can you see a general trend?—at the point of maximum confidence, an unexpected, low-probability event unfolds with high consequences.

 

This way of looking at tragedy I call risk theatre. Tragedy warns us, that at our point of maximum confidence, we are, paradoxically, in the gravest danger. I think that tragedy speaks to our confident age, an age of both great risk and great reward. While I was writing this, an article appeared in Wired magazine on November 16 on gene editing.[6] Here in the US the entomologist Akbari is working on a gene drive, a way to supercharge evolution by forcing a genetic modification to spread through an entire population. With the gene drive, he can take flight away from mosquitoes and vanquish malaria—promising, of course, minimal disruption to ecosystems. And on November 17, USA Today reported that in Italy, Doctor Canavero was getting ready to do the world’s first head transplant on a human being.[7] What could go wrong?—they had already done one on a dog. Akbari and Canavero are confident, and have the best-laid plans. But so did Oedipus, Eteocles, and Macbeth. I look at tragedy as a theatre of risk because such an interpretation speaks to our technological age of manufactured risk. In such an age, I believe that we have a moral obligation to come to terms with low-probability, high-consequence events. And what better place to explore these than through drama? We emerge from risk theatre with eyes wide open. And I think, if you look at tragedy as a theatre of risk, it will guide you well because you’ll be better apprised that the things that hurt you come where you least expect. I’ll finish by saying that I’ve written a book on risk theatre and that I’m in high-level talks with theatres in Victoria, Canada to produce new tragedies based on this exciting concept. The goal to start a new art movement in tragedy. Thank you for listening, and I welcome your feedback on risk theatre, the theatre that guarantees low-probability outcomes, every time.

 

Edwin Wong

2018-01-05

[1] Roisman, Hanna M. “The Messenger and Eteocles in the Seven against Thebes,” in L’antiquité classique, vol. 59, 1990, 22.

[2] Zeitlin, Froma I., Under the Sign of the Shield, 45.

[3] Herrmann, Fritz-Gregor, “Eteocles’ Decision in Aeschylus’ Seven against Thebes, in Tragedy and Archaic Greek Thought, ed. Douglas Cairns, Swansea: Classical Press of Wales, 2013, 58ff.

[4] Sambursky, “On the Possible and the Probable in Ancient Greece,” Osiris 12 (1956) 35-48.

[5] Plutarch, Quaestiones convivales 733a.

[6] Molteni, Megan, “This Gene-Editing Tech Might be too Dangerous to Unleash,” Wired, November 16, 2017.

[7] Hjelmgaard, Kim, “Italian Doctor Says World’s First Human Head Transplant ‘Imminent’,” USA Today, November 17, 2017.

Society for Classical Studies 2018 Presentation

149th Annual Meeting Abstracts – Society for Classical Studies

Very exciting, last week the Society for Classical Studies (SCS) posted all the 149th Annual Meeting Abstracts! Here they are. It’s going to be a busy week in Boston in January 2018. There looks like there’s a really interesting panel on ‘Approaching Risk in Antiquity’. Talks of calculating risk at gaming tables, what ‘risk’ meant, and so on. Cool! Your truly will be speaking at the ‘Agency in Drama’ panel. The panel’s presided over by Helene Foley from Columbia University. She gave a talk at the University of Victoria as part of the Lansdowne Lecture series back in 2003. The Greek & Roman Studies Course Union got to take her out to dinner at Romeo’s Restaurant after the lecture. I remember everyone was excited to hear her speak, and it was nice to chat with her in an informal setting after the lecture. The undergraduate years were the good old days for sure. The other speakers at the ‘Agency in Drama’ panel are Mary Dolinar (Wisconsin-Madison) ‘The Agency and Power of the Dying Alcestis’, Jonathan Fenno (University of Mississippi) ‘Electra’s Living Death in Sophocles’ Electra‘, and Caleb Simone (Columbia) ‘Choreographing Frenzy: Auletics, Agency, and the Body in Euripides’ Heracles‘. We’ve been requested to circulate our papers amongst ourselves by mid-December to ensure a lively discussion. Time to start writing! Here’s a link to my SCS abstract, pasted below:

Edwin Wong

Independent Scholar

The worst-case scenario in Aeschylus’ Seven against Thebes happens if Eteocles and Polyneices confront one another at the seventh gate. Because of the multitude of permutations possible with seven attackers, seven defenders, and seven gates, the worst-case scenario is a low-probability event. The resulting miasma, however, makes it a high-consequence event. I argue that Seven against Thebes provides an important lesson in risk management by bringing about, against all odds, the low-probability, high-consequence outcome. The lesson is that we are in the most danger when we are the most confident.

By repeated references to gambling, dice, and chance, Aeschylus encourages us to consider the likelihood of the worst-case scenario in terms of probability. Lottery images abound. First, the attackers draw lots to determine their stations (55-6, 375-6). Second, Eteocles invokes Hermes as the god of chance and lots when he comments on the matchup at the fourth gate: “Hermes has brought them together with good reason” (508). Commenting on another matchup, Eteocles says: “Ares will decide the outcome with dice” (414). Third, Eteocles alludes to an ominous throw in dice games (6+1) when he says that he will assign six defenders “with himself as seventh” (Roisman, 22n.15). Gambling references invite audiences to ask themselves what the odds of the worst-case scenario are.

What are the odds of the brothers meeting at the seventh gate? The odds are 1:49, or roughly two percent: the probability, therefore, is low. Although Aeschylus’ audience lacked modern probability theory and a way to compute the exact odds, Aristotle makes it clear that they could indeed differentiate between likely and unlikely outcomes (Cael. 292a29). Because of all the possible permutations with seven defenders, seven attackers, and seven gates, Aeschylus’ audience would recognize that, in a random setting (i.e. one where captains are posted to their gates by lot), the likelihood of the brothers meeting at the final gate is low.

Eteocles’ confidence is also bolstered, paradoxically, by another low-probability event. The matchups from gates one through six, being random, should favour neither brother. But what happens is that the matchups, when taken in aggregate, overwhelmingly favour Eteocles. The odds, for example, that an opposing captain at gate four bearing the device of Typhon on his shield will be matched up against a defender bearing the device of Zeus (who defeated Typhon) is 1:16. But even though this (and other) matchups are unlikely, they do take place. The fortuitous matchups bolster Eteocles’ confidence.

Eteocles interprets the fortuitous matchups as a sign that the gods are on his side because randomness in ancient Greece was anything but random: randomness was a manifestation of an underlying order in the cosmos. The lot, imbued with numinous significance, was expected to reveal the grand design. When the Achaeans, for example, were looking for a champion to duel Hector, they drew lots. Ajax’ lot, as though by design, “jumps out” of the helmet (Hom., Il. 7.181-3). So too the Olympians drew lots to see who would rule the sky, the seas, and underworld (Apollod., Bibl., 1.2.1). They decided by lot because fate or destiny revealed itself through randomness. Thus, when Eteocles sees the random matchups from gates one through six going his way, his confidence goes up.

Against all expectations, however, Aeschylus brings about the worst-case scenario: both brothers are called to the seventh gate. By bringing about the low-probability, high-consequence event against all odds, Aeschylus dramatizes risk: the most unlikely outcomes can have the most serious repercussions. As risk dramatized, Seven against Thebes may be read as a lesson in risk management. Its lesson is that, like Eteocles, we are in the most danger when we feel the most confident. In today’s age where confidence in technology and progress may lead to the downplay of manufactured risks (whether environmental, nuclear, biological, or financial), ancient tragedy can still offer moderns an important lesson.

Session/Panel Title:

Agency in Drama

Session/Paper Number

9.4

Until next time, I’m Edwin Wong, and I’m doing Melpomene’s work. See you at the Society for Classical Studies annual meeting!

Low Probability High Consequence Events in Greek Tragedy: A Look at Aeschylus’ Seven against Thebes

Going to Boston in January 2018

If at first you don’t succeed, try again! Though my proposal for the Shakespearean Theatre Conference was rejected, my proposal to speak at the annual meeting of the Society for Classical Studies in Boston went through. Cool. I get to talk about my favourite tragedian, Aeschylus. And I also get to talk about my favourite tragedy, his play Seven Against Thebes. From what I remember, it’s a big conference. Hellenists and Latinists from all over the world converge on a hotel and fill it right up for the better part of a week. At any given time, there’s ten or twenty sessions going on, and they cover everything to do with the Greek and Roman world. There’s a ballroom filled with exhibitors: publishers with their books, travel agents (offering guided tours of Greece and Rome), and salespeople hawking software systems. Circus atmosphere. And lots of professors meeting up with their old buddies. And lots of boozing. One of my friends is a manager at Fairmont Hotels. The hotels circulate amongst themselves a report of how all these different organizations behave when they hold their conferences. The report on the Society for Classical Studies says that we’re a mild-mannered and generally well-behaved bunch that like the sauce. I can’t deny that, last time, to my amusement as I walked past the bar, this one old professor wearing a tweed suit happened to have one too many and fell off his barstool. His colleagues were picking him up, and trying not to laugh as they asked if he was okay. This is going to be fun! I’m looking forward to going.

 Lionel Pearson Fellowship

The last time I was there, the Society for Classical Studies was still known by its original name which was the American Philological Association. Philology is the study of languages and their development. I guess because the term “philology” overlaps with “linguistics” they finally decided to change it. Or perhaps the acronym “APA” created confusion because the American Psychological Association and the American Psychiatric Association uses the same abbreviation?Anyway, in 2004, I was one of the four finalists for the Lionel Pearson Fellowship. The winner got to study for a year in England or Scotland. That year they annual meeting was in San Francisco and they flew all the finalists down for the interviews. There were four of us. They sat us down together in a room. There were three judges. And for what seemed like a long time, they would ask us questions about the Greek and Roman world. I thought I was prepared. But, as I listened to the other finalists, it dawned on me that there are some exceptionally bright and well spoken students out there! I remember wondering thinking how they could be so knowledgeable. It was an eye opening experience. After the interviews, they gave us maps and set the finalists through the city to to a team building treasure hunt. And that night we had dinner together with the judges. The winner that year was Lauren Schwartzman, and from her performance during the interview (which I witnessed firsthand), that’s who I would have put my money on! Funny thing, the next year when I started at Brown, one of my colleagues was Robin McGill, who had won the Pearson Fellowship the year before.

Aeschylus’ Seven Against Thebes

They were looking for a 650 word abstract and here’s my successful proposal:

The worst-case scenario in Aeschylus’ Seven Against Thebes happens if Eteocles and Polyneices confront one another at the seventh gate. Because of the multitude of permutations possible with seven attackers, seven defenders, and seven gates, the worst-case scenario is a low-probability event. The resulting miasma, however, makes it a high-consequence event. I argue that Seven Against Thebes provides an important lesson in risk management by bringing about, against all odds, the low-probability, high-consequence outcome. The lesson is that we are in the most danger when we are the most confident.

By repeated references to gambling, dice, and chance, Aeschylus encourages us to consider the likelihood of the worst-case scenario in terms of probability. Lottery images abound. First, the attackers draw lots to determine their stations (55-6, 375-6). Second, Eteocles invokes Hermes as the god of chance and lots when he comments on the matchup at the fourth gate: “Hermes has brought them together with good reason” (508). Commenting on another matchup, Eteocles says: “Ares will decide the outcome with dice” (414). Third, Eteocles alludes to an ominous throw in dice games (6+1) when he says that he will assign six defenders “with himself as seventh” (Roisman, 22n.15). Gambling references invite audiences to ask themselves what the odds of the worst-case scenario are.

What are the odds of the brothers meeting at the seventh gate? The odds are 1:49, or roughly two percent: the probability, therefore, is low. Although Aeschylus’ audience lacked modern probability theory and a way to compute the exact odds, Aristotle makes it clear that they could indeed differentiate between likely and unlikely outcomes (Cael. 292a29). Because of all the possible permutations with seven defenders, seven attackers, and seven gates, Aeschylus’ audience would recognize that, in a random setting (i.e. one where captains are posted to their gates by lot), the likelihood of the brothers meeting at the final gate is low.

Eteocles’ confidence is also bolstered, paradoxically, by another low-probability event. The matchups from gates one through six, being random, should favour neither brother. But what happens is that the matchups, when taken in aggregate, overwhelmingly favour Eteocles. The odds, for example, that an opposing captain at gate four bearing the device of Typhon on his shield will be matched up against a defender bearing the device of Zeus (who defeated Typhon) is 1:16. But even though this (and other) matchups are unlikely, they do take place. The fortuitous matchups bolster Eteocles’ confidence.

Eteocles interprets the fortuitous matchups as a sign that the gods are on his side because randomness in ancient Greece was anything but random: randomness was a manifestation of an underlying order in the cosmos. The lot, imbued with numinous significance, was expected to reveal the grand design. When the Achaeans, for example, were looking for a champion to duel Hector, they drew lots. Ajax’ lot, as though by design, “jumps out” of the helmet (Hom., Il. 7.181-3). So too the Olympians drew lots to see who would rule the sky, the seas, and underworld (Apollod., Bibl., 1.2.1). They decided by lot because fate or destiny revealed itself through randomness. Thus, when Eteocles sees the random matchups from gates one through six going his way, his confidence goes up.

Against all expectations, however, Aeschylus brings about the worst-case scenario: both brothers are called to the seventh gate. By bringing about the low-probability, high-consequence event against all odds, Aeschylus dramatizes risk: the most unlikely outcomes can have the most serious repercussions. As risk dramatized, Seven Against Thebes may be read as a lesson in risk management. Its lesson is that, like Eteocles, we are in the most danger when we feel the most confident. In today’s age where confidence in technology and progress may lead to the downplay of manufactured risks (whether environmental, nuclear, biological, or financial), ancient tragedy can still offer moderns an important lesson.

I must say it’s an art in itself writing these abstracts and proposals. I’m still learning. What I like about this proposal are the catch terms such as “low-probability, high-consequence” and “we are in the most danger when we are most confident.” Successful proposals are the ones in which the writer can get the reader to remember some catchy phrase (e.g. low-probability, high-consequence). Another technique would be to make a bold statement (e.g. we are in the most danger when we are most confident) that causes the reader to pause. Of course it helps if they pause and decide that they agree with your bold statement!

Until next time, I’m Edwin Wong and I’m doing Melpomene’s work by commenting on Aeschylus’ masterpiece, Seven Against Thebes.

Conference Proposal

Seven Against Thebes Conference Proposal

Here’s another conference proposal. It’s on Aeschylus little known play Seven Against Thebes. It’d be a good idea to keep a record of the proposals and organizers’ reactions to get an idea of their selection criteria. I’ve been trying to do a couple of things in these proposals. First: tailor the presentation to the theme of the conference. That means custom tailoring each proposal. Second: be realistic how much a 20 minute talk can cover. 20 minutes goes by like nothing. It’s good to narrow down the topic to a laser focus. Third: present the proposal in such a way that I’m offering the audience something useful. I have to make it so that it’s worth their time to come see the presentation.

A word to other conferencers out there: if you can’t expense travel to your university, consider applying for a credit card with travel perks. I applied for a TD Bank Aeroplan Visa Infinite card. By the time you read this, there may be other deals out there. The Aeroplan Visa Infinite came with a one year fee waiver and a free short haul flight in North America. Amenities include trip cancellation and medical insurance. Not a bad deal!

Here is the proposal for your review, assiduous readers:

To the Organizers of the 2017 xxx:

My name is Edwin Wong and I’d like to present about tragedy in an age of risk. I approach tragedy from a Classics background in ancient theatre (MA, Brown University). The idea of risk theatre is an exciting new conceptual framework of tragedy. Here is my proposal for your consideration.

Risk Theatre: Tragedy in Today’s Age of Risk

Like Metatheatre and Epic Theatre, Risk Theatre is a theory of drama. It is a new theory of tragedy for today’s age, an age filled with extraordinary and calculated risks, an age of Fukushima, bioengineering, and leveraged assets. It is an age of both super drugs and superbugs. Risk is ubiquitous and risk theatre presents theatregoers with a new critical tool.

Risk theatre posits that each dramatic act in tragedy is also a gambling act. In each tragedy, the protagonist makes a wager. In Seven against Thebes, Eteocles wagers that, by interpreting the scout’s report, he can save the city and avoid the worst case scenario: encountering his brother and shedding kindred blood. With seven besiegers, seven defenders, and seven gates, the odds are with him.

But Eteocles ends up, against all odds, confronting his brother. Seven, in this way, is a lesson in risk management. The play speaks out to the dangers of calculated risks and is a reminder to today’s masters of the universe who, in the name of progress, gamble with the fate of the world. Just as in theatre, in life more things can happen than what we expect will happen. By looking at tragedy as a gambling act, risk theatre offers a new theoretical framework to approach tragedy.

Thank you for considering my proposal. I look forward to hearing from you.

Sincerely yours,

Edwin Wong.

Until next time, I’m Edwin Wong and now I’m Doing Melpomene’s Work by going on the road.