LIGHTER TIMES/GENUS TOOTHLESS SMILE

[August Highland]

LIGHTER TIMES/GENUS TOOTHLESS SMILE



DILATED STRING #0000001:

\omega fl, \Delta \Delta \Delta (X)q  .Where i think we could say our Grassmannian G(2; 5)
.*+*+*+*+*+*+*  .2 (* i+i  .(x) ^ fl ) (*  .=0 Z my





DILATED STRING #0000002:

(x; fi) ! x V is a subalgebra with the  .Most impressive results along, better notation) .terms to
avoid convergence  .Ij, gives new identities with o/ =o/  .C 0 want to advertise it, but also  .1 ]
\Omega V [*





DILATED STRING #0000003:

Wdvv identity: Here's the first analogue to  .Hands  .a time later, i heard, 0 V [*  .A (b) In
higher genus, the things we  .\gamma i have to be dealt with  .* (a) We don't know how to





DILATED STRING #0000004:

Classes .(ii) g, n =D  .Fi X '  .Feigned emotions 1 1 \Gamma o/ occurs exactly once, and all  .The *
(L *  .Invariants of a grassmannian! ]] D





DILATED STRING #0000005:

Finally, i want to discuss X " Sym  .] by:, (X) that follow .0  .Situation is much worse .(X)=0
relations .But I want to  .Curves .the first case where ) 2 H \Gamma 1  .Remark: interesting w 's
can, \Delta \Delta \Delta 0;fi





DILATED STRING #0000006:

N! interesting, but we can 7! fl  .Be found in a fair number of \Gamma 1 0;n  .We can extend this to
n=1 have to be dealt with  .Return to the lighter times, invariant of the form: ho/  .Explain, i
want quintic three-fold!





DILATED STRING #0000007:

(1)i \gamma, any systematic way of Please my friends, let us once  .0, ev \Gamma ! X boards  .Jokes
and pleasant  .Ij, their dark conversaition abounded  .No,  .That the expression on the (c) Use the
proof to get the n  .The coefficients of * 2 unwanted sorrow   .         Or





DILATED STRING #0000008:

I cannot seem to hold, n+1 (X \Theta P  .Fi, come to drop .As I see it is Remark: Interesting W 's
can  .Side:, We have begun to spin the *  .Proof to count the lines, does not ij  .Situation is much
worse., pairs specially .It acts as a diagram:





DILATED STRING #0000009:

1(b) that the coefficient of q fl \Omega 4  .J \Gamma (i+i This has the desired effect . .V [*,
accomplished with the divisor accomplished with the divisor  .Contract one of the v -factors, (X) ^
fl And I will rather show off  .\gamma 1, hello + *





DILATED STRING #0000010:

And multiply the symmetric yarns that (though they get more  .It is sensitive to the q 0 Theorem:
Suppose W ae V is a  .What invariant of the form: changing the sign of the  .N, fl rattle in the
cell door,  .Doubt you are feeling no, nothing to see outside but divisor D and a class fi,





DILATED STRING #0000011:

Of orientation necessary to then ev factors through the equations more in the spirit  .N*3
surprising if you think of too painful to be  .H, ij 0  .And partake in a fantasy that (X)g =D  .I
shall attempt to that we are afraid *\Gamma 1; *





DILATED STRING #0000012:

(x), consider:, \Delta \Delta \Delta 0  .J, 1 Sitting up on the edge of  .V is a subalgebra with
the, ] \Omega V [* 0;fi  .0 7! curves .The first case where  .This place with my put together in a
clever intersections of ample





DILATED STRING #0000013:

The reconstruction theorem of n+1 one is able to compute in lots  .Theorems: the proof only 7! fl
n+1  .And i will rather show off, any systematic way of (X) :=ev  .As in theorem 3., \Gamma i fi  .I
There are two good reasons to



august highland

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