What! You want to abandon your Green Card and leave the USA!
Reverse Immigration: How IRS Taxes Giving Up Green Cards via @forbes https://t.co/SXFh2uUivs – Leaving the USA? The USA wants YOUR ASSETS!
— John Richardson – lawyer for "U.S. persons" abroad (@ExpatriationLaw) May 22, 2017
Introduction – Introducing Gerd Topsnik – The World According to Facebook
Discussion on Topsnik, tax treaties and the S. 877A Exit Tax. Can tax treaties be used to avoid paying tax anywhere? https://t.co/OowVORbJHq
— John Richardson – lawyer for "U.S. persons" abroad (@ExpatriationLaw) May 22, 2017
“This case will be seen as the first of an (eventual) series of cases that determine how the definition of “long term resident” applies to Green Card holders. The case makes clear that if one does NOT meet the treaty definition of “resident” in the second country, that one cannot use that treaty to defeat the “long term resident” test. A subsequent case is sure to expand on this issue. Otherwise, the case confirms that the S. 877A Exit Tax rules are “alive and well” and that the “5 year certification” test must be met to avoid “non-covered status”
Topsnik may or may not be a “bad guy”. But even “bad guys” are entitled to have the law properly applied to their facts. It would be very interesting to know how the court would have responded if Topsnik had been paying tax (a nice taxpayer) in Germany as a German resident.”
A nice summary of Topnik 1 and Topsnik 2
'Topsnik:' Retroactive Expatriation Under §877A(?) https://t.co/y0YKclOMxh via @bloombergbna – No just tax applied to current property
— John Richardson – lawyer for "U.S. persons" abroad (@ExpatriationLaw) December 14, 2016
This is part of a series of posts on: (1) “tax residency“, (2) the use of “treaty tiebreakers” when an individual is a “tax resident” of more than one jurisdiction and (3) how to use “treaty tiebreakers” to end “tax residency” in an undesirable tax jurisdiction.
This is the second of the two Topsnik posts.
Topsnik 1 focused on the “tax residence” of Green Card Holders. The decision in Topsnik 1 is here: