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Some specific cases for binomial (n, k) when gcd (n, k) = 1 or gcd (n, k)> 1

I was programming the AKS primality test, and I have some questions.

Yes

gcd (n, k) == 1, which binomial (n, k) = 0 (mod n)

Y

gcd (n, k)> 1, that binomial (n, k)> 0 (mod n)

This is correct?

Actual analysis: Prove that $ vert vert vert vert cdot vert vert vert $ is equivalent to $ vert vert cdot vert vert_ {1} $

Leave $ vert vert vert cdot vert vert vert $ be a norm in $ ell ^ {1} $ with the following properties:

$ 1. $ $ ( ell ^ {1}, vert vert vert cdot vert vert) $ is the Banach space

$ 2. $ for all $ x in ell ^ {1} $: $ vert vert x vert vert _ { infty} leq vert vert vert x vert vert vert $

Show, using the closed graph theorem that $ vert vert vert cdot vert vert vert $ It is equivalent to $ vert vert cdot vert vert_ {1} $.

My idea:

Define $ J: ( ell ^ {1}, vert vert vert cdot vert vert vert) a ( ell ^ {1}, vert vert cdot vert vert_ {1}) , x mapsto x $

I need to show that $ J $ It is a closed operator, as $ ( ell ^ {1}, vert vert vert cdot vert vert) $ Y $ ( ell ^ {1}, vert vert cdot vert vert_ {1}) $ They are already banach.

Then leave $ (x ^ {n}) n subseteq ( ell ^ {1}, vert vert vert cdot vert vert vert) $ where $ x ^ {n} xrightarrow {n a infty} x $ Y $ exists and in ( ell ^ {1}, vert vert cdot vert vert_ {1}) $ so that $ Tx ^ {n} xrightarrow {n to infty} and $. Now, how can I show that? $ Tx = y $

And then, how am I going to show that $ ( ell ^ {1}, vert vert vert cdot vert vert) $ is closed?

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Differential equations: problems with the DAE solution: "The structural analysis indicates that 1 initial conditions are needed to correct the state of the system …"

I am trying to solve the following problem:

g = 1/3;
Bic = 1;
Bir = 1;
M = 1;

a[x_, t_, i_] = Cos[m[i]
second[Tsi_] = Bic * (Tsi[x, t]^ (1/3)) + Bir * (1 + g * Tsi[x, t] + 0.5 * g ^ 2 * Tsi[x, t]^ 2) * (1 + 0.5 * g * Tsi[x, t])

eq1 = Table

The
re[T[T[T[T[i]
Sum[((subway[((m[((metro[((m[i]
re[m[i]
To integrate[x*a[x, t, i]*Sin[x*m[j]
T[j]
Table[m[i], {I am}]}, {t, 0.5}]

The problem is that when I try to resolve it with NDSolve I get an error message:

"The structural analysis indicates that 1 initial conditions are needed to
Repair the state of the system. Currently only 0 initial conditions are
specified. NDSolve can return one of a family of solutions. "

What does this error mean? Because when I try Evaluate[T[1][0.1] /. nsol] I do not get any solution.

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