[@PhysRevD.89.064047], and even in a model with torsion and nonmetricity [@10.1007/s10773-014-2003-2]. Due to its importance, it has been studied in detail by many authors [@PhysRevD.24.839; @PhysRevD.83.087502; @PhysRevD.51.2011; @PhysRevD.31.1280; @PhysRevLett.20.878; @Roberts:1993re; @PhysRevD.40.2564; @PhysRevD.81.024035; @Fisher:1948yn; @:/content/aip/journal/jmp/46/6/10.1063/1.1920308; @OliveiraNetoSousa2008]. Some of them have even called the attention to a possible wormhole solution present in a particular case of the Wyman solution [@:/content/aip/journal/jmp/46/6/10.1063/1.1920308; @OliveiraNetoSousa2008; @OliveiraNetoSousa2008]. However, despite the great interest in this solution, as far as we know, no detailed analysis of its possible wormholes has been made so far. In this paper, we try to fill this gap by proving that there exist wormholes in Wyman solution and also by studying the properties of its throat. Our analysis is based on the properties of traversable wormholes listed in Ref. [@citeulike:5196630] and also on the definitions present in Ref. [@PhysRevD.56.4745].

We begin in Sec. \[29012014a\] with a list of properties that a wormhole should possess in order to be traversable by humans, while in Sec. \[1032014a\] we present Wyman’s solution and some of its features. Section \[1032014b\] is devoted to the analysis of a wormhole that does not satisfies all Morris-Thorne conditions [@citeulike:5196630], but does satisfy Hochberg and Visser general definition of wormhole [@PhysRevD.56.4745]. In 