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We show that for arithmetic weights with a fixed finite‐order character, the slopes of    U  p    for    p  =  2    (which is inert) acting on overconvergent Hilbert modular forms of levelU  0    (  4  )are independent of the (algebraic part of the) weight and can be obtained by a simple recipe from the classical slopes in parallel weight 3.

2‐adic slopes of Hilbert modular forms over Q ( 5 )