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%s needs package 'Matrix' correctly installed'degree' must be integer >= 1'deriv' must be between 0 and %d'df' was too small; have used %d'formula' must be of the form "y ~ x"'ord' must be >= 2'ord' must be positive integer, at most the number of knotsall interior knots match left boundary knotall interior knots match right boundary knotcurrently implemented only for cubic splinesempty 'derivs'knot positions must be non-decreasingknot positions must be strictly increasinglength of 'derivs' is larger than length of 'x'lengths of 'x' and 'y' must be the samelengths of 'x' and 'y' must matchmust have at least 'ord' knotsmust have at least 'ord'=%d pointsneed at least %s (=%d) knotsnon-finite knotsshoving 'interior' knots matching boundary knots to insidesome 'x' values beyond boundary knots may cause ill-conditioned basesspline must be monotonethe 'x' data must be in the range %g to %g unless you set '%s'the range of 'x' values exceeds one periodvalues of 'x' must be distinctvalues of 'x' must be strictly increasingProject-Id-Version: R 4.4.0
Report-Msgid-Bugs-To: bugs.r-project.org
PO-Revision-Date: 2024-04-15 18:10
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%s needs package ‘Matrix’ correctly installed‘degree’ must be integer >= 1‘deriv’ must be between 0 and %d‘df’ was too small; have used %d‘formula’ must be of the form "y ~ x"‘ord’ must be >= 2‘ord’ must be positive integer, at most the number of knotsall interior knots match left boundary knotall interior knots match right boundary knotcurrently implemented only for cubic splinesempty ‘derivs’knot positions must be non-decreasingknot positions must be strictly increasinglength of ‘derivs’ is larger than length of ‘x’lengths of ‘x’ and ‘y’ must be the samelengths of ‘x’ and ‘y’ must matchmust have at least ‘ord’ knotsmust have at least ‘ord’=%d pointsneed at least %s (=%d) knotsnon-finite knotsshoving ‘interior’ knots matching boundary knots to insidesome ‘x’ values beyond boundary knots may cause ill-conditioned basesspline must be monotonethe ‘x’ data must be in the range %g to %g unless you set ‘%s’the range of ‘x’ values exceeds one periodvalues of ‘x’ must be distinctvalues of ‘x’ must be strictly increasing