  We report complex PT-symmetric multi-soliton solutions to the Korteweg
de-Vries equation that asymptotically contain one-soliton solutions, with each
of them possessing the same amount of finite real energy. We demonstrate how
these solutions originate from degenerate energy solutions of the Schroedinger
equation. Technically this is achieved by the application of Darboux-Crum
transformations involving Jordan states with suitable regularizing shifts.
Alternatively they may be constructed from a limiting process within the
context Hirota's direct method or on a nonlinear superposition obtained from
multiple Baecklund transformations. The proposed procedure is completely
generic and also applicable to other types of nonlinear integrable systems.
