If your smart solve this

[ebon stirrup]

$\textbf{Let V and V' be two subspace of E of dimantion of p recall that p}\geqslant 1 \textbf{Show that there exist } u_1\varepsilon V \textbf{ and } u_1'\varepsilon V' \textbf{of the norm such that } \left<u_1,u'_1 \right>=sup\left\{\left< a,a'\right>\vert (a,a') \varepsilon V x V',\left\|a \right\|=\left\| a'\right\|=1\right\}$🧠

[final bridge]

Where is kevin?

[ebon stirrup]

$\textbf{Let V and V' be two subspace of E of dimantion of p recall that p}\geqslant 1 \textbf{Show that there exist } u_1\varepsilon V \textbf{ and } u_1'\varepsilon V' \textbf{of the norm such that } \left<u_1,u'_1 \right>=sup\left\{\left< a,a'\right>\vert (a,a') \varepsilon V x V',\left\|a \right\|=\left\| a'\right\|=1\right\}$

[final bridge]

Where is kevin?

[ebon stirrup]

recall that $p}\geqslant 1$

[final bridge]

Where is kevin?
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[brittle stump]

Stop using codeblocks. They're interfering with TeXit.

[ebon stirrup]

okay sorry

@brittle stump do you inderstand the question and how to solve it

[brittle stump]

I can't even read the question.

[ebon stirrup]

okay

let me try

Show that there exist

and

of the norm such that

@brittle stump how about now?

[brittle stump]

What's "E"?

[ebon stirrup]

idk all the information i have is above

[brittle stump]

Is the question originally in English, or is this translated?

[ebon stirrup]

translated from french

[brittle stump]

Okay, then I have no clue.

[ebon stirrup]

do you know any, that have the can solve it?

@brittle stump