Hints
MATH-C08-C-001
Too large means overflow.
MATH-C08-C-002
Subtract the maximum logit.
MATH-C08-C-003
m is the maximum value.
MATH-C08-C-004
Multiply one pair first: 0.1 * 0.1 = 0.01.
MATH-C08-C-005
The denominator is 2h.
MATH-C08-C-006
Floating point stores finite approximations.
MATH-C08-C-007
Epsilon is a guardrail, but it is still part of the expression.
MATH-C08-C-008
Compare how much the output changes from the same kind of input error.
MATH-C08-C-009
Repeated multiplication by numbers below 1 shrinks scale.
MATH-C08-C-010
Think about how many parameters a large network has.
MATH-C08-C-011
Floating-point arithmetic rounds intermediate values.
MATH-C08-C-012
Stable softmax subtracts the same constant from every logit, so differences are preserved.
MATH-C08-C-013
Large h is less local. Tiny h can make subtractive rounding error dominate.
MATH-C08-C-014
Epsilon changes the expression. Use it when there is a specific danger.