shared

modified_vars:

eigh grave, b tilde, c breve, b check, c grave; plus; x dot, y dot, z double dot, u triple dot, v quadruple dot; plus x hat, plus vector t

\overset{`}{a} \tilde{b} \overset{̆}{c} \overset{̌}{b} \overset{`}{c} + \dot{x} \dot{y} \ddot{z} \overset{⃛}{u} \overset{⃜}{v} + \hat{x} + \vec{t}

limit:

the limit as x approaches 0, of, fraction, sine of x, over x, end fraction;

lim_{x \to 0} \frac{\sin x}{x}

limit_from_below:

the limit as x approaches from below 0, of sine of x

lim_{x ↗ 0} \sin x

binomial_mmultiscripts:

n choose m

{}_{n}C_{m}

permutation_mmultiscripts:

k permutations of n

{}_{n}P_{k}

permutation_mmultiscripts_sup:

k permutations of n

{}^{n}P_{k}

permutation_msubsup:

k permutations of n

P_{k}^{n}

tensor_mmultiscripts:

cap r with 4 postscripts, subscript i superscript j subscript k subscript l

cap r with 4 postscripts, sub i super j sub k sub l

R_{i}^{j}_{k}_{l}

huge_num_mmultiscripts:

cap r with 4 prescripts, pre subscript cap i, pre superscript cap j and alternating prescripts cap k none cap l none end prescripts and with 5 postscripts, subscript i superscript j subscript k subscript l and alternating scripts m none end scripts

{}_{I}^{J}_{K}_{L}R_{i}^{j}_{k}_{l}_{m}

prime:

x prime,

x^{'}

given:

cap p, open paren, cap eigh vertical line cap b; close paren

cap p, open paren, cap eigh divides cap b, close paren

P (A | B)

simple_msubsup:

x sub k, to the i-th power

x_{k}^{i}

non_simple_msubsup:

i sub j minus 2 end sub, to the k-th

i sub j minus 2 end sub, to the k-th power

i_{j - 2}^{k}

presentation_mathml_in_semantics:

x sub k, to the i-th power

{\\displaystyle x_k^i

x k i

ignore_period:

cap p; open paren, cap eigh and cap b; close paren; is equal to; cap p, open paren, cap eigh intersection cap b; close paren; is equal to, cap p of cap eigh, cap p of cap b

{\\displaystyle x_k^i

P ( A and B ) = P ( A ∩ B ) = P ( A ) P ( B ) .

ignore_mtext_period:

the set 2

{2 .

ignore_comma:

phi of x is equal to; c, e raised to the negative h squared x squared power

ϕ (x) = c e^{- h^{2} x^{2}},

ignore_period_and_space:

phi of x is equal to; c, e raised to the negative h squared x squared power

P (A ∣ B) = \frac{P (A \cap B)}{P (B)} .

mn_with_space:

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