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Southwestern Gulf:\r\nA broad area of low pressure just offshore of eastern Mexico \r\ncontinues to produce some shower and thunderstorm activity.  While \r\nthis system has become better organized since yesterday, marginal \r\nenvironmental conditions will probably prevent significant \r\ndevelopment before the low moves inland over eastern Mexico by \r\nSunday. The system could re-emerge over the northwestern Gulf on \r\nTuesday or Wednesday while interacting with a frontal boundary, but \r\nconditions there are also expected to be only marginally conducive \r\nfor 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