joakim_uhlin's profile - overview

● Nice Answer   × 1

• Constructing all NE-lattice paths from $(0,0)$ to $(m,n)$

● Popular Question   × 5

• Evaluating polynomials in Z[x] at roots of unity.
• How did simplify_full() manipulate this expression?
• Defining q-binomial coefficients $\binom{n}{k}_q$ symbolic in $n, k$
• Issues with Reed-Solomon encoder
• Setting t=0 in a non-symmetric E-Macdonald polynomial

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• Obtaining integers from a linear extension of a poset.

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• Major index of skew-SYT

● Self-Learner   × 2

• Major index of skew-SYT
• Constructing all NE-lattice paths from $(0,0)$ to $(m,n)$

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• Major index of skew-SYT

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• Major index of skew-SYT

● Famous Question   × 3

• Evaluating polynomials in Z[x] at roots of unity.
• Defining q-binomial coefficients $\binom{n}{k}_q$ symbolic in $n, k$
• How did simplify_full() manipulate this expression?

● Teacher   × 1

• Constructing all NE-lattice paths from $(0,0)$ to $(m,n)$

● Student   × 1

• Obtaining integers from a linear extension of a poset.

● Notable Question   × 4

• Evaluating polynomials in Z[x] at roots of unity.
• Defining q-binomial coefficients $\binom{n}{k}_q$ symbolic in $n, k$
• How did simplify_full() manipulate this expression?
• Setting t=0 in a non-symmetric E-Macdonald polynomial

● Scholar   × 1

• Obtaining integers from a linear extension of a poset.

● Commentator   × 1

• Issues with Reed-Solomon encoder

● Nice Question   × 2

• Constructing all NE-lattice paths from $(0,0)$ to $(m,n)$
• Evaluating polynomials in Z[x] at roots of unity.