How socially close or distant we are to other people can influence our
ability to be impartial in our moral judgements of them.
What, then, is the best placement for a moral judge? Should we strive to distance ourselves equally from everybody, or is there virtue in closeness?
Is there even such a thing as an ideal placement for our moral pronouncements of others or do we have to embrace imperfection.
v![Image result for mount moral](https://lh3.googleusercontent.com/blogger_img_proxy/AEn0k_vgGV1lBlLfIvsuhL9hLO8zeRpChT9ENn1pnfrJDQrYeMXL4Z9bjDSycxadrReb_CJuwLv7eNatXtuNQUMBSwjLp-AX04b8TqBTCUKse7_BUC9JgYpXoQ7Ur-su7bRtlnOaXCShKtKc8UnrMH7XrhfmIcdbQGvukbqQYkQfaC0uM2JDq5bpGOrJPbJXDPBko6nONSY6kFW3QKLGGSFc5w=s0-d)
![Image result for pelosi moralising](data:image/jpeg;base64,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)
What, then, is the best placement for a moral judge? Should we strive to distance ourselves equally from everybody, or is there virtue in closeness?
Is there even such a thing as an ideal placement for our moral pronouncements of others or do we have to embrace imperfection.
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