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Derek Holt
Derek Holt
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BHZ
BHZ
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I like to know isIs there any lower bound for the order of a group with an irreducible character of degree $p$, where $p$ is a prime.

Is there any similar result for $p^2$ or $p^3$ instead of $p$?

Thanks for your helps

I like to know is there any lower bound for the order of a group with an irreducible character of degree $p$, where $p$ is a prime.

Is there any similar result for $p^2$ or $p^3$ instead of $p$?

Thanks for your helps

Is there any lower bound for the order of a group with an irreducible character of degree $p$, where $p$ is a prime.

Is there any similar result for $p^2$ or $p^3$ instead of $p$?

Thanks for your helps

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BHZ
BHZ
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The lower bound of a group with characters of special degrees

I like to know is there any lower bound for the order of a group with an irreducible character of degree $p$, where $p$ is a prime.

Is there any similar result for $p^2$ or $p^3$ instead of $p$?

Thanks for your helps