Yakınlarında taş yığma varmı? Birden fazla olabilir.
Bu Kayalardaki Kesikler Doğalmı
- Konbuyu başlatan sempatik_06
- Başlangıç tarihi
Ustam o ikinci resmin hemen yanında girişe benzeyen bir yer vardı.
Her yer taş kaya burada.
Öbek şeklinde yığma
Dağıtılmış haldede olabilir. Netten bi bak taş yığma mezarlara. Onlara benzer bir oluşumdan bahsediyorum.
Dağıtılmış haldede olabilir. Netten bi bak taş yığma mezarlara. Onlara benzer bir oluşumdan bahsediyorum.
Buraya ne kadar bi uzaklık alan acaba bakıyorum burada taş yığmalara
- Katılım
- 4 Temmuz 2013
- Mesajlar
- 174
- Beğeni
- 176
- Puanları
- 43
birinci resimdeki taş bence dik birşekilde mezar taşı olması lazım ama nasıl olmuşta kırılmış ve öylece kalmış gibi ama yeri hemen orasımı önemli olan oo yeri bull olayı çözz
Konu günceldir
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
- Katılım
- 24 Aralık 2013
- Mesajlar
- 2,327
- Beğeni
- 5,973
- Puanları
- 113
