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)
569
AccordingtotheacceptedmodeltheGindicator
wascalculatedforallmeasurementsmade.Themost
effectivemanoeuvre made by the student using the
ʺAndersonTurnʺreachedavalueof0.263;whilethe
least efficient 0.341. For theʺWilliamson Turnʺ the
bestvalueobtainedwas0.380;andtheworst
0.571.
Figure8.GFactorforWilliamsonandAndersonTurn.
Both from the above graph and the values
obtaineditfollows that inthe caseofanimmediate
rescue action, when the moment of a man falling
overboard was observed by a person leading the
vessel or the crew on the bridge, the most effective
method of approach to a man
from among those
describedaboveistheʺAnderson Turn.ʺItisworth
noting that even the most effective test performed
while applying theʺWilliamson Turnʺ was only
slightlybetterthantheleasteffectiveapproachusing
theʺsingleturnʺmethod.
Astheobtainedresults show,thebiggestimpact
ontheeffectiveness
ofthemanoeuvrehasthetimeof
its execution, and in a lesser extent‐the distance
betweentheshipandtheman.
Anexampleofsuchmeasurementcanmanoeuvre
in which withʺTurn Williamsonʺ achieved
D
POB = 517.9 m (which is a value close to the
average).Gtotalled0.344;whichisthesecondofthe
best values obtained. This was possible due to the
favourableoveralltimemanoeuvret
c=20.63min.
An example of such measurement can be a
manoeuvre in which an application of the
ʺWilliamsonTurnʺhelpedtoachieveD
POB=517.9m
(which is a value close to the average). G totalled
0.344;whichisthesecondofthebestvaluesobtained.
Thiswaspossibleduetothefavourableoveralltime
ofthemanoeuvret
c=20.63min.
5 CONCLUSIONS
Basedonthecarriedoutsurveyitwasfoundthatthe
greatest impact on the effectiveness of the
implemented manoeuvre is that of the acquired
experience.Fromthepresentedchartsitfollowsthat
with each new attempt, the duration of the
manoeuvre was reduced. The
variable that most
significantlyaffectsthepresentedefficiencyratioofa
manoeuvreist
m,soonecanconcludethateverynext
POBmanoeuvreperformedbythesamepersonwas
moreeffective.
The research shows that, especially in good
hydro‐atmosphericconditions, the distance between
amanandastoppedvesselislessimportantthanthe
durationofthewholemanoeuvre.Thisisbecauseit
isfasterandmorepreciseto reachtheposition ofa
manwitharescueboatratherthantoapproachhim
byaship.Itwasnottestedhowtheaforementioned
situationaffectedtheeffectivenessofthemanoeuvre
incircumstances in which, due totheoccurrenceof
adverseweatherconditions,
thereisaneedtoshield
themanandtherescueboatfromtheseawaves.
The presented results also demonstrated the
superiority of theʺAnderson Turnʺ over the
ʺWilliamson Turnʺ during the implementation of
aforementionedmanoeuvresintheimmediaterescue
operation. This is due to the simplicity of theʺ
270°
turn,ʺwhichtranslatesdirectlyintoitsdurationand
also efficiency. The values obtained indicate the
saving of time of up to 5 minutes when the
ʺAnderson Turnʺ is selected as a variant of the
approach to the man who fell overboard, with
respecttothemeanvaluesofall
thetimesobtained
bybothmethods.Inasituationwhenthedrowning
man is overboard, this value is a huge gain for the
benefitofallinvolvedintheaction.
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