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i want reader view for sagemath file i works but its repeating the data twice . how to avoid this ??

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localhost M5(24,X-3 or X-12) -- Sage 59-75 minutes


Group of Dirichlet characters modulo 24 with values in Cyclotomic Field of order 2 and degree 1

Group of Dirichlet characters modulo 24 with values in Cyclotomic Field of order 2 and degree 1


Dirichlet character modulo 24 of conductor 4 mapping 7 |--> -1, 13 |--> 1, 17 |--> 1

Dirichlet character modulo 24 of conductor 4 mapping 7 |--> -1, 13 |--> 1, 17 |--> 1


Dirichlet character modulo 24 of conductor 8 mapping 7 |--> 1, 13 |--> -1, 17 |--> 1

Dirichlet character modulo 24 of conductor 8 mapping 7 |--> 1, 13 |--> -1, 17 |--> 1


Dirichlet character modulo 24 of conductor 3 mapping 7 |--> 1, 13 |--> 1, 17 |--> -1

Dirichlet character modulo 24 of conductor 3 mapping 7 |--> 1, 13 |--> 1, 17 |--> -1


Congruence Subgroup Gamma0(24)

Congruence Subgroup Gamma0(24)


[0, 1/12, 1/8, 1/6, 1/4, 1/3, 1/2, Infinity]

[0, 1/12, 1/8, 1/6, 1/4, 1/3, 1/2, Infinity]


Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field

Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field


Cuspidal subspace of dimension 12 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field

Cuspidal subspace of dimension 12 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field


Modular Forms subspace of dimension 4 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field

Modular Forms subspace of dimension 4 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field


Eisenstein subspace of dimension 8 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field

Eisenstein subspace of dimension 8 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field

localhost M5(24,X-3 or X-12) -- Sage 59-75 minutes Group of Dirichlet characters modulo 24 with values in Cyclotomic Field of order 2 and degree 1 Group of Dirichlet characters modulo 24 with values in Cyclotomic Field of order 2 and degree 1 Dirichlet character modulo 24 of conductor 4 mapping 7 |--> -1, 13 |--> 1, 17 |--> 1 Dirichlet character modulo 24 of conductor 4 mapping 7 |--> -1, 13 |--> 1, 17 |--> 1 Dirichlet character modulo 24 of conductor 8 mapping 7 |--> 1, 13 |--> -1, 17 |--> 1 Dirichlet character modulo 24 of conductor 8 mapping 7 |--> 1, 13 |--> -1, 17 |--> 1 Dirichlet character modulo 24 of conductor 3 mapping 7 |--> 1, 13 |--> 1, 17 |--> -1 Dirichlet character modulo 24 of conductor 3 mapping 7 |--> 1, 13 |--> 1, 17 |--> -1 Congruence Subgroup Gamma0(24) Congruence Subgroup Gamma0(24) [0, 1/12, 1/8, 1/6, 1/4, 1/3, 1/2, Infinity] [0, 1/12, 1/8, 1/6, 1/4, 1/3, 1/2, Infinity] Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Cuspidal subspace of dimension 12 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Cuspidal subspace of dimension 12 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Modular Forms subspace of dimension 4 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Modular Forms subspace of dimension 4 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Eisenstein subspace of dimension 8 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field Eisenstein subspace of dimension 8 of Modular Forms space of dimension 20, character [1, 1, -1] and weight 5 over Rational Field

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Is this a FF software?

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Could you give a link to a page that has this problem? (A page that doesn't require a login...)

The Reader View selects the most prominent part of an article and simplifies the style rules. It's possible it is "unhiding" extra text in the process.